Reuleaux üçgeni (Turkish Wikipedia)

Analysis of information sources in references of the Wikipedia article "Reuleaux üçgeni" in Turkish language version.

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acm.org

dl.acm.org

Chandru, V.; Venkataraman, R. (1991), "Circular hulls and orbiforms of simple polygons", Proceedings of the Second Annual ACM-SIAM Symposium on Discrete Algorithms (SODA '91), Philadelphia, PA, USA: Society for Industrial and Applied Mathematics, ss. 433-440, ISBN 978-0-89791-376-8

ams.org

Hungerbühler, Norbert (1994), "A short elementary proof of the Mohr-Mascheroni theorem", American Mathematical Monthly, 101 (8), ss. 784-787, CiteSeerX 10.1.1.45.9902 $2, doi:10.2307/2974536, JSTOR 2974536, MR 1299166 .
Makeev, V. V. (2000), "An extremal property of the Reuleaux triangle", Zap. Nauchn. Sem. S.-Peterburg. Otdel. Mat. Inst. Steklov. (POMI), 267 (Geom. i Topol. 5), ss. 152-155, 329, doi:10.1023/A:1021287302603, MR 1809823
Groemer, H.; Wallen, L. J. (2001), "A measure of asymmetry for domains of constant width", Beiträge zur Algebra und Geometrie, 42 (2), ss. 517-521, MR 1865537
Sallee, G. T. (1969), "The maximal set of constant width in a lattice", Pacific Journal of Mathematics, 28 (3), ss. 669-674, doi:10.2140/pjm.1969.28.669, MR 0240724, 26 Haziran 2020 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020
Fejes Tóth, L. (1967), "On the number of equal discs that can touch another of the same kind", Studia Scientiarum Mathematicarum Hungarica, cilt 2, ss. 363-367, MR 0221388 ; Schopp, J. (1970), "Über die Newtonsche Zahl einer Scheibe konstanter Breite", Studia Scientiarum Mathematicarum Hungarica (Almanca), cilt 5, ss. 475-478, MR 0285983
Blind, G.; Blind, R. (1983), "Eine Abschätzung für die Dichte der dichtesten Packung mit Reuleaux-Dreiecken", Studia Scientiarum Mathematicarum Hungarica (Almanca), 18 (2–4), ss. 465-469, MR 0787951 . Ayrıca bkz. Blind, G.; Blind, R. (1987), "Reguläre Packungen mit Reuleaux-Dreiecken", Results in Mathematics (Almanca), 11 (1–2), ss. 1-7, doi:10.1007/BF03323256, MR 0880190
Eggleston, H. G. (1958), "Figures inscribed in convex sets", American Mathematical Monthly, 65 (2), ss. 76-80, doi:10.2307/2308878, JSTOR 2308878, MR 0097768 .
Martini, Horst; Montejano, Luis; Oliveros, Déborah (2019), Bodies of Constant Width: An Introduction to Convex Geometry with Applications, Birkhäuser, s. 3, doi:10.1007/978-3-030-03868-7, ISBN 978-3-030-03866-3, MR 3930585
Banchoff, Thomas; Giblin, Peter (1994), "On the geometry of piecewise circular curves", American Mathematical Monthly, 101 (5), ss. 403-416, doi:10.2307/2974900, JSTOR 2974900, MR 1272938
Peterson, Bruce B. (1973), "Intersection properties of curves of constant width", Illinois Journal of Mathematics, 17 (3), ss. 411-420, doi:10.1215/ijm/1256051608, MR 0320885, 9 Aralık 2020 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020
Hernández Cifre, M. A. (2000), "Is there a planar convex set with given width, diameter, and inradius?", American Mathematical Monthly, 107 (10), ss. 893-900, doi:10.2307/2695582, JSTOR 2695582, MR 1806918 .

archive.org

Gruber, Peter M. (1983), Convexity and its Applications, Birkhäuser, s. 67], ISBN 978-3-7643-1384-5
Finch, Steven R. (2003), "8.10 Reuleaux Triangle Constants" (PDF), Mathematical Constants, Encyclopedia of Mathematics and its Applications, Cambridge University Press, ss. 513-514, ISBN 978-0-521-81805-6 .

archive.today

Gwillian, Sam (16 Mayıs 2015), Interesting Stuff: Curves of Constant Width, Newport City Radio, 16 Haziran 2016 tarihinde kaynağından arşivlendi

arxiv.org

Resnikoff, Howard L. (2015), On Curves and Surfaces of Constant Width, arXiv:1504.06733 $2, Bibcode:2015arXiv150406733R .
Ho, Paul T. P.; Moran, James M.; Lo, Kwok Yung (2004), "The submillimeter array", The Astrophysical Journal, 616 (1), ss. L1-L6, arXiv:astro-ph/0406352 $2, Bibcode:2004ApJ...616L...1H, doi:10.1086/423245
Modes, Carl D.; Kamien, Randall D. (2013), "Spherical foams in flat space", Soft Matter, 9 (46), ss. 11078-11084, arXiv:0810.5724 $2, Bibcode:2013SMat....911078M, doi:10.1039/c3sm51585k .

asme.org

Moon, Francis C. (Temmuz 1999), The Reuleaux Collection of Kinematic Mechanisms at Cornell University (PDF), Cornell University Library, 14 Haziran 2020 tarihinde kaynağından (PDF) arşivlendi .

books.google.com

Alsina, Claudi; Nelsen, Roger B. (2011), Icons of Mathematics: An Exploration of Twenty Key Images, Dolciani Mathematical Expositions, 45, Mathematical Association of America, s. 155, ISBN 978-0-88385-352-8, 10 Nisan 2016 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 .
Bryant, John; Sangwin, Chris (2011), How Round Is Your Circle?: Where Engineering and Mathematics Meet, Princeton University Press, s. 190], ISBN 978-0-691-14992-9, 17 Mayıs 2016 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 .
Hann, Michael (2014), Structure and Form in Design: Critical Ideas for Creative Practice, A&C Black, s. 34, ISBN 978-1-4725-8431-1, 16 Mart 2016 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 .
Klee, Victor; Wagon, S. (1991), Old and New Unsolved Problems in Plane Geometry and Number Theory, Dolciani mathematical expositions, 11, Cambridge University Press, s. 21, ISBN 978-0-88385-315-3, 7 Mayıs 2016 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 .
Maor, Eli; Jost, Eugen (2014), "46 The Reuleaux Triangle", Beautiful Geometry, Princeton University Press, ss. 154-156, ISBN 978-1-4008-4833-1, 12 Nisan 2016 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 .
Reich, Karin (2007), "Section 1.4: "Orbiforms, 1781"", Bradley, Robert E.; Sandifer, Ed (Ed.), Leonhard Euler: Life, Work and Legacy, Studies in the History and Philosophy of Mathematics, 5, Elsevier, ss. 479-502, doi:10.1016/S0928-2017(07)80026-0, ISBN 9780444527288, 23 Haziran 2016 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 .
Lay, Steven R. (2007), "Theorem 11.11", Convex Sets and Their Applications, Dover, ss. 81-82, ISBN 978-0-486-45803-8
Lay (2007), Teorem 11.8, ss. 80–81 28 Mayıs 2016 tarihinde Wayback Machine sitesinde arşivlendi..
Pickover, Clifford A. (2009), "Reuleaux Triangle", The Math Book: From Pythagoras to the 57th Dimension, 250 Milestones in the History of Mathematics, Sterling Publishing Company, s. 266, ISBN 978-1-4027-5796-9, 17 Mayıs 2016 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 .
Moon (2007), s. 239 6 Mayıs 2016 tarihinde Wayback Machine sitesinde arşivlendi..
Granovsky, V. A.; Siraya, T. N., "Metrological traceability and quality of industrial tests measurements", Pavese, F.; Bär, M.; Filtz, J.-R.; Forbes, A. B.; Pendrill, L.; Shirono, K. (Ed.), Advanced Mathematical and Computational Tools in Metrology and Testing IX, World Scientific, ss. 194-201 . Özellikle bkz. s. 200 10 Haziran 2016 tarihinde Wayback Machine sitesinde arşivlendi..
Henderson, David W.; Taimina, Daina (2007), "Experiencing meanings in geometry", Sinclair, Nathalie; Pimm, David; Higginson, William (Ed.), Mathematics and the Aesthetic: New Approaches to an Ancient Affinity, CMS Books in Mathematics, Springer, ss. 58-83, doi:10.1007/978-0-387-38145-9_4, hdl:1813/2714, ISBN 978-0-387-38145-9 . Özellikle bkz. s. 81 13 Mayıs 2016 tarihinde Wayback Machine sitesinde arşivlendi..
Peterson, Ivars (19 Ekim 1996), "Rolling with Reuleaux", MathTrek, ScienceNews, 4 Mart 2016 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 . Peterson, Ivars (2002), Mathematical Treks: From Surreal Numbers to Magic Circles, MAA spectrum, Mathematical Association of America, ss. 141-144, ISBN 978-0-88385-537-9, 13 Nisan 2016 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 'de tekrar basılmıştır.
Lay (2007), s. 83 21 Mayıs 2016 tarihinde Wayback Machine sitesinde arşivlendi..
Hart, Stephen (2010), Medieval Church Window Tracery in England, Boydell & Brewer Ltd, ss. 63-64, ISBN 978-1-84383-533-2, 12 Nisan 2016 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 .
Parker, John Henry (1850), A glossary of terms used in Grecian, Roman, Italian, and Gothic architecture, 1 (5. bas.), Londra: David Rogue, s. 202, 28 Nisan 2016 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 .
Burchett, E. S. (1876), "Caption to Plate LV, Fig. 6", Practical plane geometry, Londra ve Glasgow: William Collins, Sons, and Co., 20 Mayıs 2016 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 .
Durand, Guillaume (1906), The Symbolism of Churches and Church Ornaments: A Translation of the First Book of the Rationale Divinorum Officiorum (3. bas.), Gibbings, s. lxxxviii, 3 Haziran 2016 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 .
Frankl, Paul; Crossley, Paul (2000), Gothic Architecture, Pelican history of art, 19, Yale University Press, s. 146, ISBN 978-0-300-08799-4, 11 Mayıs 2016 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 .
Snyder, John P. (1997), Flattening the Earth: Two Thousand Years of Map Projections, University of Chicago Press, s. 40, ISBN 978-0-226-76747-5, 26 Haziran 2020 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 .
Courant, Richard; Robbins, Herbert (1996), What Is Mathematics? An Elementary Approach to Ideas and Methods, 2nd, Oxford University Press, ss. 378-379, ISBN 978-0-19-975487-8, 3 Nisan 2016 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 .
Wenninger, Magnus J. (2014), Spherical Models, Dover, s. 134, ISBN 978-0-486-14365-1, 17 Nisan 2016 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 .

dibower.co.uk

Bower, David I. (Şubat 2012), "The unusual projection for one of John Dee's maps of 1580" (PDF), The Cartographic Journal, 49 (1), ss. 55-61, doi:10.1179/1743277411y.0000000015, 21 Aralık 2016 tarihinde kaynağından arşivlendi (PDF), erişim tarihi: 30 Aralık 2020 .

doi.org

Klee, Victor (1971), "Shapes of the future", The Two-Year College Mathematics Journal, 2 (2), ss. 14-27, doi:10.2307/3026963, JSTOR 3026963 .
Hungerbühler, Norbert (1994), "A short elementary proof of the Mohr-Mascheroni theorem", American Mathematical Monthly, 101 (8), ss. 784-787, CiteSeerX 10.1.1.45.9902 $2, doi:10.2307/2974536, JSTOR 2974536, MR 1299166 .
Reich, Karin (2007), "Section 1.4: "Orbiforms, 1781"", Bradley, Robert E.; Sandifer, Ed (Ed.), Leonhard Euler: Life, Work and Legacy, Studies in the History and Philosophy of Mathematics, 5, Elsevier, ss. 479-502, doi:10.1016/S0928-2017(07)80026-0, ISBN 9780444527288, 23 Haziran 2016 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 .
Makeev, V. V. (2000), "An extremal property of the Reuleaux triangle", Zap. Nauchn. Sem. S.-Peterburg. Otdel. Mat. Inst. Steklov. (POMI), 267 (Geom. i Topol. 5), ss. 152-155, 329, doi:10.1023/A:1021287302603, MR 1809823
Sallee, G. T. (1969), "The maximal set of constant width in a lattice", Pacific Journal of Mathematics, 28 (3), ss. 669-674, doi:10.2140/pjm.1969.28.669, MR 0240724, 26 Haziran 2020 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020
Ball, D.G. (1973), "A generalisation of π", The Mathematical Gazette, 57 (402), ss. 298-303, doi:10.2307/3616052, JSTOR 3616052 ; Griffiths, David; Culpin, David (1975), "Pi-optimal polygons", The Mathematical Gazette, 59 (409), ss. 165-175, doi:10.2307/3617699, JSTOR 3617699 .
Blind, G.; Blind, R. (1983), "Eine Abschätzung für die Dichte der dichtesten Packung mit Reuleaux-Dreiecken", Studia Scientiarum Mathematicarum Hungarica (Almanca), 18 (2–4), ss. 465-469, MR 0787951 . Ayrıca bkz. Blind, G.; Blind, R. (1987), "Reguläre Packungen mit Reuleaux-Dreiecken", Results in Mathematics (Almanca), 11 (1–2), ss. 1-7, doi:10.1007/BF03323256, MR 0880190
Gleiftner, Winfried; Zeitler, Herbert (Mayıs 2000), "The Reuleaux triangle and its center of mass", Results in Mathematics, 37 (3–4), ss. 335-344, doi:10.1007/bf03322004
Eggleston, H. G. (1958), "Figures inscribed in convex sets", American Mathematical Monthly, 65 (2), ss. 76-80, doi:10.2307/2308878, JSTOR 2308878, MR 0097768 .
Masferrer León, Claudia; von Wuthenau Mayer, Sebastián (Aralık 2005), "Reinventing the wheel: Non-circular wheels", The Mathematical Intelligencer, 27 (4), ss. 7-13, doi:10.1007/bf02985852
Henderson, David W.; Taimina, Daina (2007), "Experiencing meanings in geometry", Sinclair, Nathalie; Pimm, David; Higginson, William (Ed.), Mathematics and the Aesthetic: New Approaches to an Ancient Affinity, CMS Books in Mathematics, Springer, ss. 58-83, doi:10.1007/978-0-387-38145-9_4, hdl:1813/2714, ISBN 978-0-387-38145-9 . Özellikle bkz. s. 81 13 Mayıs 2016 tarihinde Wayback Machine sitesinde arşivlendi..
Gruber (1983); Rotary engine geometry, 50 (2), March 1977, ss. 87-89, doi:10.1080/0025570x.1977.11976621 ; Nash, David H. (Mart 1977), "Rotary engine geometry", Mathematics Magazine, 50 (2), ss. 87-89, doi:10.1080/0025570x.1977.11976621 ; Badr, O.; Naik, S.; O'Callaghan, P. W.; Probert, S. D. (1991), "Rotary Wankel engines as expansion devices in steam Rankine-cycle engines", Applied Energy, 39 (1), ss. 59-76, doi:10.1016/0306-2619(91)90063-4 .
Marchetti, Elena; Costa, Luisa Rossi (2014), "What geometries in Milan Cathedral?", Williams, Kim; Ostwald, Michael J. (Ed.), Architecture and Mathematics from Antiquity to the Future, Volume I: Antiquity to the 1500s, Birkhäuser, ss. 509-534, doi:10.1007/978-3-319-00137-1_35
Conti, Giuseppe; Paoletti, Raffaella (October 2019), "Reuleaux triangle in architecture and applications", Magnaghi-Delfino, Paola; Mele, Giampiero; Norando, Tullia (Ed.), Faces of Geometry: From Agnesi to Mirzakhani, Lecture Notes in Networks and Systems, Springer, ss. 79-89, doi:10.1007/978-3-030-29796-1_7
Keuning, Johannes (Ocak 1955), "The history of geographical map projections until 1600", Imago Mundi, 12 (1), ss. 1-24, doi:10.1080/03085695508592085, JSTOR 1150090 .
Bower, David I. (Şubat 2012), "The unusual projection for one of John Dee's maps of 1580" (PDF), The Cartographic Journal, 49 (1), ss. 55-61, doi:10.1179/1743277411y.0000000015, 21 Aralık 2016 tarihinde kaynağından arşivlendi (PDF), erişim tarihi: 30 Aralık 2020 .
Martini, Horst; Montejano, Luis; Oliveros, Déborah (2019), Bodies of Constant Width: An Introduction to Convex Geometry with Applications, Birkhäuser, s. 3, doi:10.1007/978-3-030-03868-7, ISBN 978-3-030-03866-3, MR 3930585
Keto, Eric (1997), "The shapes of cross-correlation interferometers", The Astrophysical Journal, 475 (2), ss. 843-852, Bibcode:1997ApJ...475..843K, doi:10.1086/303545
Blundell, Raymond (2007), "The submillimeter array" (PDF), Proc. 2007 IEEE/MTT-S International Microwave Symposium, ss. 1857-1860, doi:10.1109/mwsym.2007.380132, ISBN 978-1-4244-0687-6
Ho, Paul T. P.; Moran, James M.; Lo, Kwok Yung (2004), "The submillimeter array", The Astrophysical Journal, 616 (1), ss. L1-L6, arXiv:astro-ph/0406352 $2, Bibcode:2004ApJ...616L...1H, doi:10.1086/423245
Modes, Carl D.; Kamien, Randall D. (2013), "Spherical foams in flat space", Soft Matter, 9 (46), ss. 11078-11084, arXiv:0810.5724 $2, Bibcode:2013SMat....911078M, doi:10.1039/c3sm51585k .
Ng, C. H. B.; Fan, W. Y. (2014), "Reuleaux triangle disks: New shape on the block", Journal of the American Chemical Society, 136 (37), ss. 12840-12843, doi:10.1021/ja506625y, PMID 25072943 .
Banchoff, Thomas; Giblin, Peter (1994), "On the geometry of piecewise circular curves", American Mathematical Monthly, 101 (5), ss. 403-416, doi:10.2307/2974900, JSTOR 2974900, MR 1272938
Peterson, Bruce B. (1973), "Intersection properties of curves of constant width", Illinois Journal of Mathematics, 17 (3), ss. 411-420, doi:10.1215/ijm/1256051608, MR 0320885, 9 Aralık 2020 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020
Hernández Cifre, M. A. (2000), "Is there a planar convex set with given width, diameter, and inradius?", American Mathematical Monthly, 107 (10), ss. 893-900, doi:10.2307/2695582, JSTOR 2695582, MR 1806918 .
Lindström, Bernt; Zetterström, Hans-Olov (1991), "Borromean circles are impossible", American Mathematical Monthly, 98 (4), ss. 340-341, doi:10.2307/2323803, JSTOR 2323803 .
Mackay, J. S. (February 1884), "The shoemaker's knife", Proceedings of the Edinburgh Mathematical Society, cilt 3, s. 2, doi:10.1017/s0013091500037196 .
Bruijns, J. (1998), "Quadratic Bezier triangles as drawing primitives", Proceedings of the ACM SIGGRAPH/EUROGRAPHICS Workshop on Graphics Hardware (HWWS '98), New York, NY, USA: ACM, ss. 15-24, doi:10.1145/285305.285307, ISBN 978-1-58113-097-3 .

dot.gov

mutcd.fhwa.dot.gov

Lindley, Jeffrey A. (1 Haziran 2012), "Information: MUTCD — Interim Approval for the Optional Use of an Alternative Design for the U.S. Bicycle Route (M1-9) Sign (IA-15)", Manual on Uniform Traffic Control Devices for Streets and Highways: Resources, US Department of Transportation, Federal Highway Administration, 5 Mart 2020 tarihinde kaynağından arşivlendi, erişim tarihi: 20 Ağustos 2018

gizmag.com

Coxworth, Ben (3 Mart 2015), "Panasonic enters the robo-vac game, with the triangular Rulo", Gizmag, 23 Mayıs 2016 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 .

handle.net

hdl.handle.net

Henderson, David W.; Taimina, Daina (2007), "Experiencing meanings in geometry", Sinclair, Nathalie; Pimm, David; Higginson, William (Ed.), Mathematics and the Aesthetic: New Approaches to an Ancient Affinity, CMS Books in Mathematics, Springer, ss. 58-83, doi:10.1007/978-0-387-38145-9_4, hdl:1813/2714, ISBN 978-0-387-38145-9 . Özellikle bkz. s. 81 13 Mayıs 2016 tarihinde Wayback Machine sitesinde arşivlendi..

harvard.edu

adsabs.harvard.edu

Resnikoff, Howard L. (2015), On Curves and Surfaces of Constant Width, arXiv:1504.06733 $2, Bibcode:2015arXiv150406733R .
Keto, Eric (1997), "The shapes of cross-correlation interferometers", The Astrophysical Journal, 475 (2), ss. 843-852, Bibcode:1997ApJ...475..843K, doi:10.1086/303545
Ho, Paul T. P.; Moran, James M.; Lo, Kwok Yung (2004), "The submillimeter array", The Astrophysical Journal, 616 (1), ss. L1-L6, arXiv:astro-ph/0406352 $2, Bibcode:2004ApJ...616L...1H, doi:10.1086/423245
Modes, Carl D.; Kamien, Randall D. (2013), "Spherical foams in flat space", Soft Matter, 9 (46), ss. 11078-11084, arXiv:0810.5724 $2, Bibcode:2013SMat....911078M, doi:10.1039/c3sm51585k .

people.fas.harvard.edu

Finch, Steven R. (2003), "8.10 Reuleaux Triangle Constants" (PDF), Mathematical Constants, Encyclopedia of Mathematics and its Applications, Cambridge University Press, ss. 513-514, ISBN 978-0-521-81805-6 .

cfa.harvard.edu

Blundell, Raymond (2007), "The submillimeter array" (PDF), Proc. 2007 IEEE/MTT-S International Microwave Symposium, ss. 1857-1860, doi:10.1109/mwsym.2007.380132, ISBN 978-1-4244-0687-6

jstor.org

Klee, Victor (1971), "Shapes of the future", The Two-Year College Mathematics Journal, 2 (2), ss. 14-27, doi:10.2307/3026963, JSTOR 3026963 .
Hungerbühler, Norbert (1994), "A short elementary proof of the Mohr-Mascheroni theorem", American Mathematical Monthly, 101 (8), ss. 784-787, CiteSeerX 10.1.1.45.9902 $2, doi:10.2307/2974536, JSTOR 2974536, MR 1299166 .
Ball, D.G. (1973), "A generalisation of π", The Mathematical Gazette, 57 (402), ss. 298-303, doi:10.2307/3616052, JSTOR 3616052 ; Griffiths, David; Culpin, David (1975), "Pi-optimal polygons", The Mathematical Gazette, 59 (409), ss. 165-175, doi:10.2307/3617699, JSTOR 3617699 .
Eggleston, H. G. (1958), "Figures inscribed in convex sets", American Mathematical Monthly, 65 (2), ss. 76-80, doi:10.2307/2308878, JSTOR 2308878, MR 0097768 .
Keuning, Johannes (Ocak 1955), "The history of geographical map projections until 1600", Imago Mundi, 12 (1), ss. 1-24, doi:10.1080/03085695508592085, JSTOR 1150090 .
Banchoff, Thomas; Giblin, Peter (1994), "On the geometry of piecewise circular curves", American Mathematical Monthly, 101 (5), ss. 403-416, doi:10.2307/2974900, JSTOR 2974900, MR 1272938
Hernández Cifre, M. A. (2000), "Is there a planar convex set with given width, diameter, and inradius?", American Mathematical Monthly, 107 (10), ss. 893-900, doi:10.2307/2695582, JSTOR 2695582, MR 1806918 .
Lindström, Bernt; Zetterström, Hans-Olov (1991), "Borromean circles are impossible", American Mathematical Monthly, 98 (4), ss. 340-341, doi:10.2307/2323803, JSTOR 2323803 .

maa.org

eulerarchive.maa.org

Euler, Leonhard (1781), "De curvis triangularibus", Acta Academiae Scientiarum Imperialis Petropolitanae (Latince), cilt 1778, ss. 3-30, 17 Ocak 2020 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 . Orbiformların tanımları için özellikle sayfa 7'ye bakın.

mathdoc.fr

sites.mathdoc.fr

Barbier, E. (1860), "Note sur le problème de l'aiguille et le jeu du joint couvert" (PDF), Journal de Mathématiques Pures et Appliquées, 2^e série (Fransızca), cilt 5, ss. 273-286, 11 Eylül 2017 tarihinde kaynağından arşivlendi (PDF), erişim tarihi: 30 Aralık 2020 . Özellikle 283–285. sayfalara bakın.

newportcityradio.org

Gwillian, Sam (16 Mayıs 2015), Interesting Stuff: Curves of Constant Width, Newport City Radio, 16 Haziran 2016 tarihinde kaynağından arşivlendi

nih.gov

ncbi.nlm.nih.gov

Ng, C. H. B.; Fan, W. Y. (2014), "Reuleaux triangle disks: New shape on the block", Journal of the American Chemical Society, 136 (37), ss. 12840-12843, doi:10.1021/ja506625y, PMID 25072943 .

pencilrevolution.com

Gamber, Johnny (26 Nisan 2006), "Review of Staedtler Noris Ergosoft HB", Pencil Revolution, 13 Ocak 2020 tarihinde kaynağından arşivlendi, erişim tarihi: 22 Mayıs 2015 .

projecteuclid.org

Sallee, G. T. (1969), "The maximal set of constant width in a lattice", Pacific Journal of Mathematics, 28 (3), ss. 669-674, doi:10.2140/pjm.1969.28.669, MR 0240724, 26 Haziran 2020 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020
Peterson, Bruce B. (1973), "Intersection properties of curves of constant width", Illinois Journal of Mathematics, 17 (3), ss. 411-420, doi:10.1215/ijm/1256051608, MR 0320885, 9 Aralık 2020 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020

psu.edu

citeseerx.ist.psu.edu

Hungerbühler, Norbert (1994), "A short elementary proof of the Mohr-Mascheroni theorem", American Mathematical Monthly, 101 (8), ss. 784-787, CiteSeerX 10.1.1.45.9902 $2, doi:10.2307/2974536, JSTOR 2974536, MR 1299166 .

reuters.com

Dempster, Tyra (17 Haziran 2009), Chinese man reinvents the wheel, Reuters, 15 Nisan 2021 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020

sciencenews.org

Peterson, Ivars (19 Ekim 1996), "Rolling with Reuleaux", MathTrek, ScienceNews, 4 Mart 2016 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 . Peterson, Ivars (2002), Mathematical Treks: From Surreal Numbers to Magic Circles, MAA spectrum, Mathematical Association of America, ss. 141-144, ISBN 978-0-88385-537-9, 13 Nisan 2016 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 'de tekrar basılmıştır.

swisseduc.ch

Weber, Christof (2009), What does this solid have to do with a ball? (PDF), 1 Kasım 2020 tarihinde kaynağından arşivlendi (PDF), erişim tarihi: 30 Aralık 2020 Weber also has films of both types of Meissner body rotating 30 Nisan 2013 tarihinde Wayback Machine sitesinde arşivlendi. as well as interactive images 7 Haziran 2013 tarihinde Wayback Machine sitesinde arşivlendi..

total.com

"Fina Logo History: from Petrofina to Fina", Total: Group Presentation, Total S.A., 26 Aralık 2012 tarihinde kaynağından arşivlendi, erişim tarihi: 31 Ekim 2015 .

totalidentity.com

"Global: Bavaria, Fundamental Rebranding Operation at Bavaria", Total Identity, 30 Haziran 2015 tarihinde kaynağından arşivlendi, erişim tarihi: 27 Haziran 2015

ucsb.edu

math.ucsb.edu

Hoy, Jessica; Millett, Kenneth C. (2014), "A mathematical analysis of knotting and linking in Leonardo da Vinci's cartelle of the Accademia Vinciana" (PDF), Journal of Mathematics and the Arts, 4 Mart 2016 tarihinde kaynağından arşivlendi (PDF), erişim tarihi: 30 Aralık 2020 .

unz.org

Anderson, Poul (Ekim 1963), "The Three-Cornered Wheel", Analog, ss. 50-69, 9 Ocak 2018 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020

web.archive.org

Alsina, Claudi; Nelsen, Roger B. (2011), Icons of Mathematics: An Exploration of Twenty Key Images, Dolciani Mathematical Expositions, 45, Mathematical Association of America, s. 155, ISBN 978-0-88385-352-8, 10 Nisan 2016 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 .
Bryant, John; Sangwin, Chris (2011), How Round Is Your Circle?: Where Engineering and Mathematics Meet, Princeton University Press, s. 190], ISBN 978-0-691-14992-9, 17 Mayıs 2016 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 .
Hann, Michael (2014), Structure and Form in Design: Critical Ideas for Creative Practice, A&C Black, s. 34, ISBN 978-1-4725-8431-1, 16 Mart 2016 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 .
Klee, Victor; Wagon, S. (1991), Old and New Unsolved Problems in Plane Geometry and Number Theory, Dolciani mathematical expositions, 11, Cambridge University Press, s. 21, ISBN 978-0-88385-315-3, 7 Mayıs 2016 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 .
Maor, Eli; Jost, Eugen (2014), "46 The Reuleaux Triangle", Beautiful Geometry, Princeton University Press, ss. 154-156, ISBN 978-1-4008-4833-1, 12 Nisan 2016 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 .
Reich, Karin (2007), "Section 1.4: "Orbiforms, 1781"", Bradley, Robert E.; Sandifer, Ed (Ed.), Leonhard Euler: Life, Work and Legacy, Studies in the History and Philosophy of Mathematics, 5, Elsevier, ss. 479-502, doi:10.1016/S0928-2017(07)80026-0, ISBN 9780444527288, 23 Haziran 2016 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 .
Euler, Leonhard (1781), "De curvis triangularibus", Acta Academiae Scientiarum Imperialis Petropolitanae (Latince), cilt 1778, ss. 3-30, 17 Ocak 2020 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 . Orbiformların tanımları için özellikle sayfa 7'ye bakın.
Sallee, G. T. (1969), "The maximal set of constant width in a lattice", Pacific Journal of Mathematics, 28 (3), ss. 669-674, doi:10.2140/pjm.1969.28.669, MR 0240724, 26 Haziran 2020 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020
Barbier, E. (1860), "Note sur le problème de l'aiguille et le jeu du joint couvert" (PDF), Journal de Mathématiques Pures et Appliquées, 2^e série (Fransızca), cilt 5, ss. 273-286, 11 Eylül 2017 tarihinde kaynağından arşivlendi (PDF), erişim tarihi: 30 Aralık 2020 . Özellikle 283–285. sayfalara bakın.
Lay (2007), Teorem 11.8, ss. 80–81 28 Mayıs 2016 tarihinde Wayback Machine sitesinde arşivlendi..
Pickover, Clifford A. (2009), "Reuleaux Triangle", The Math Book: From Pythagoras to the 57th Dimension, 250 Milestones in the History of Mathematics, Sterling Publishing Company, s. 266, ISBN 978-1-4027-5796-9, 17 Mayıs 2016 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 .
Moon (2007), s. 239 6 Mayıs 2016 tarihinde Wayback Machine sitesinde arşivlendi..
Granovsky, V. A.; Siraya, T. N., "Metrological traceability and quality of industrial tests measurements", Pavese, F.; Bär, M.; Filtz, J.-R.; Forbes, A. B.; Pendrill, L.; Shirono, K. (Ed.), Advanced Mathematical and Computational Tools in Metrology and Testing IX, World Scientific, ss. 194-201 . Özellikle bkz. s. 200 10 Haziran 2016 tarihinde Wayback Machine sitesinde arşivlendi..
Mochizuki, Takashi (22 Ocak 2015), "Panasonic Rolls Out Triangular Robot Vacuum", Wall Street Journal, 10 Mart 2016 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 .
Coxworth, Ben (3 Mart 2015), "Panasonic enters the robo-vac game, with the triangular Rulo", Gizmag, 23 Mayıs 2016 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 .
Gamber, Johnny (26 Nisan 2006), "Review of Staedtler Noris Ergosoft HB", Pencil Revolution, 13 Ocak 2020 tarihinde kaynağından arşivlendi, erişim tarihi: 22 Mayıs 2015 .
Anderson, Poul (Ekim 1963), "The Three-Cornered Wheel", Analog, ss. 50-69, 9 Ocak 2018 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020
Dempster, Tyra (17 Haziran 2009), Chinese man reinvents the wheel, Reuters, 15 Nisan 2021 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020
Moon, Francis C. (Temmuz 1999), The Reuleaux Collection of Kinematic Mechanisms at Cornell University (PDF), Cornell University Library, 14 Haziran 2020 tarihinde kaynağından (PDF) arşivlendi .
Henderson, David W.; Taimina, Daina (2007), "Experiencing meanings in geometry", Sinclair, Nathalie; Pimm, David; Higginson, William (Ed.), Mathematics and the Aesthetic: New Approaches to an Ancient Affinity, CMS Books in Mathematics, Springer, ss. 58-83, doi:10.1007/978-0-387-38145-9_4, hdl:1813/2714, ISBN 978-0-387-38145-9 . Özellikle bkz. s. 81 13 Mayıs 2016 tarihinde Wayback Machine sitesinde arşivlendi..
Peterson, Ivars (19 Ekim 1996), "Rolling with Reuleaux", MathTrek, ScienceNews, 4 Mart 2016 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 . Peterson, Ivars (2002), Mathematical Treks: From Surreal Numbers to Magic Circles, MAA spectrum, Mathematical Association of America, ss. 141-144, ISBN 978-0-88385-537-9, 13 Nisan 2016 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 'de tekrar basılmıştır.
Lay (2007), s. 83 21 Mayıs 2016 tarihinde Wayback Machine sitesinde arşivlendi..
Hart, Stephen (2010), Medieval Church Window Tracery in England, Boydell & Brewer Ltd, ss. 63-64, ISBN 978-1-84383-533-2, 12 Nisan 2016 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 .
Parker, John Henry (1850), A glossary of terms used in Grecian, Roman, Italian, and Gothic architecture, 1 (5. bas.), Londra: David Rogue, s. 202, 28 Nisan 2016 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 .
Burchett, E. S. (1876), "Caption to Plate LV, Fig. 6", Practical plane geometry, Londra ve Glasgow: William Collins, Sons, and Co., 20 Mayıs 2016 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 .
Durand, Guillaume (1906), The Symbolism of Churches and Church Ornaments: A Translation of the First Book of the Rationale Divinorum Officiorum (3. bas.), Gibbings, s. lxxxviii, 3 Haziran 2016 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 .
Frankl, Paul; Crossley, Paul (2000), Gothic Architecture, Pelican history of art, 19, Yale University Press, s. 146, ISBN 978-0-300-08799-4, 11 Mayıs 2016 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 .
Snyder, John P. (1997), Flattening the Earth: Two Thousand Years of Map Projections, University of Chicago Press, s. 40, ISBN 978-0-226-76747-5, 26 Haziran 2020 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 .
Bower, David I. (Şubat 2012), "The unusual projection for one of John Dee's maps of 1580" (PDF), The Cartographic Journal, 49 (1), ss. 55-61, doi:10.1179/1743277411y.0000000015, 21 Aralık 2016 tarihinde kaynağından arşivlendi (PDF), erişim tarihi: 30 Aralık 2020 .
"Fina Logo History: from Petrofina to Fina", Total: Group Presentation, Total S.A., 26 Aralık 2012 tarihinde kaynağından arşivlendi, erişim tarihi: 31 Ekim 2015 .
"Global: Bavaria, Fundamental Rebranding Operation at Bavaria", Total Identity, 30 Haziran 2015 tarihinde kaynağından arşivlendi, erişim tarihi: 27 Haziran 2015
Fisher, Roland B. (Bahar 2002), "M-blems: Explaining the logo" (PDF), Mines: The Magazine of Colorado School of Mines, 92 (2), s. 29, Archived from the original on 10 Temmuz 2010 KB1 bakım: Uygun olmayan url (link)
Lindley, Jeffrey A. (1 Haziran 2012), "Information: MUTCD — Interim Approval for the Optional Use of an Alternative Design for the U.S. Bicycle Route (M1-9) Sign (IA-15)", Manual on Uniform Traffic Control Devices for Streets and Highways: Resources, US Department of Transportation, Federal Highway Administration, 5 Mart 2020 tarihinde kaynağından arşivlendi, erişim tarihi: 20 Ağustos 2018
Weber, Christof (2009), What does this solid have to do with a ball? (PDF), 1 Kasım 2020 tarihinde kaynağından arşivlendi (PDF), erişim tarihi: 30 Aralık 2020 Weber also has films of both types of Meissner body rotating 30 Nisan 2013 tarihinde Wayback Machine sitesinde arşivlendi. as well as interactive images 7 Haziran 2013 tarihinde Wayback Machine sitesinde arşivlendi..
Peterson, Bruce B. (1973), "Intersection properties of curves of constant width", Illinois Journal of Mathematics, 17 (3), ss. 411-420, doi:10.1215/ijm/1256051608, MR 0320885, 9 Aralık 2020 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020
Hoy, Jessica; Millett, Kenneth C. (2014), "A mathematical analysis of knotting and linking in Leonardo da Vinci's cartelle of the Accademia Vinciana" (PDF), Journal of Mathematics and the Arts, 4 Mart 2016 tarihinde kaynağından arşivlendi (PDF), erişim tarihi: 30 Aralık 2020 .
Courant, Richard; Robbins, Herbert (1996), What Is Mathematics? An Elementary Approach to Ideas and Methods, 2nd, Oxford University Press, ss. 378-379, ISBN 978-0-19-975487-8, 3 Nisan 2016 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 .
Wenninger, Magnus J. (2014), Spherical Models, Dover, s. 134, ISBN 978-0-486-14365-1, 17 Nisan 2016 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 .

wolfram.com

mathworld.wolfram.com

Eric W. Weisstein, Triquetra (MathWorld)

wsj.com

blogs.wsj.com

Mochizuki, Takashi (22 Ocak 2015), "Panasonic Rolls Out Triangular Robot Vacuum", Wall Street Journal, 10 Mart 2016 tarihinde kaynağından arşivlendi, erişim tarihi: 30 Aralık 2020 .

youtube.com

Bu inşa yöntemi, Maor & Jost (2014) tarafından kısaca açıklanmıştır ve örneğin Alex Franke tarafından, 21 Ağustos 2011 tarihli YouTube'da Fun with Reuleaux triangles videosunda görülebilir.